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Volumn 24, Issue 7-8, 2003, Pages 907-928

Nonseparable radial frame multiresolution analysis in multidimensions

Author keywords

Frames; Nonseparable multiresolution analysis; Wavelets

Indexed keywords

MATRIX ALGEBRA; NUMERICAL ANALYSIS; SET THEORY; WAVELET TRANSFORMS;

EID: 0347603925     PISSN: 01630563     EISSN: None     Source Type: Journal    
DOI: 10.1081/NFA-120026385     Document Type: Article
Times cited : (17)

References (23)
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  • 6
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    • Beamlets and multiscale analysis
    • technical report, Stanford University
    • Donoho, D. L., Xiaoming, Huo. (2001). Beamlets and multiscale analysis. technical report, Stanford University, www-stat.stanford.edu/donoho/Reports/2001/Beamlet MSIP51101.pdf.
    • (2001)
    • Donoho, D.L.1    Xiaoming, H.2
  • 10
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    • Grochenig, K., Madych, W. (1992). Multiresolution analysis, Haar bases and self-similar tilings. IEEE Transactions on Information Theory 38:558-568.
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    • Grochenig, K.1    Madych, W.2
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    • Examples of bivariate nonseparable compactly supported orthonormal continuous Wavelets
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    • He, W., Lai, M. J. (1997). Examples of bivariate nonseparable compactly supported orthonormal continuous Wavelets. In: Unser, M., Aldroubi, A., Laine, A., eds. Wavelet Applications in Signal and Image Processing IV. Volume 3169 of Proceedings SPIE, 303-314.
    • (1997) Wavelet Applications in Signal and Image Processing IV. Volume 3169 of Proceedings SPIE , pp. 303-314
    • He, W.1    Lai, M.J.2
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    • Nonseparable multidimensional perfect reconstruction filter-banks
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    • Frames of translates and the generalized frame multiresolution analysis
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    • Papadakis, M. (2001). Frames of translates and the generalized frame multiresolution analysis. In: Kopotun, K., Lyche, T., Neamtu, M., eds. Trends in Approximation Theory. Innovations in Applied Mathematics. Nashville TN: Vanderbilt University Press, 353-362.
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    • Generalized frame multiresolution analysis of abstract Hilbert spaces
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    • Papadakis, M. (2003). Generalized frame multiresolution analysis of abstract Hilbert spaces. In: Sampling, Wavelets, and Tomography. Birkhauser.
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* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.